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10%,14.9% {cursor:url(data:image/png;base64,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) 2 0, auto;}
15%,19.9% {cursor:url(data:image/png;base64,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) 2 0, auto;}
20%,24.9% {cursor:url(data:image/png;base64,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) 2 0, auto;}
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}
div.testarea{
animation:rwdcur66386 1.6666666666667s linear infinite forwards;
}
